ITLU940013U1

ITLU940013U1 - MODULAR TABLE

Info

Publication number: ITLU940013U1
Application number: IT94LU000013U
Authority: IT
Inventors: Andrea Gianni
Original assignee: Andrea Gianni
Priority date: 1994-10-19
Filing date: 1994-10-19
Publication date: 1995-01-19
Also published as: IT234748Y1; ITLU940013V0

Description

TAVOLO COMPONIBILE MODULAR TABLE

RIASSUNTO : SUMMARY :

Il TAVOLO COMPONIBILE ha come forma principale un particolare triangolo composto da un piano di appoggio e tre gambi. Due gambi hanno forma triangolare ed il terzo una forma composta. La particolare forma del TAVOLO COMPONIBILE permette TRE FORME DI AGGREGAZIONE ELEMENTARI: Ottagonale, Pentagonale e Lineare. Aggregando più FORME ELEMENTARI si possono ottenere svariate FORME COMPOSITE. La particolare forma del TAVOLO COMPONIBILE ne permette la loro sovrapposizione, diminuendone l'ingombro quando non vengono usati. The MODULAR TABLE has as its main shape a particular triangle made up of a support surface and three stems. Two stems have a triangular shape and the third a compound shape. The particular shape of the MODULAR TABLE allows THREE ELEMENTARY FORMS OF AGGREGATION: Octagonal, Pentagonal and Linear. By aggregating several ELEMENTARY SHAPES, various COMPOSITE SHAPES can be obtained. The particular shape of the MODULAR TABLE allows them to be superimposed, reducing their size when not in use.

DESCRIZIONE: DESCRIPTION:

Il TAVOLO COMPONIBILE ha come forma principale un particolare triangolo composto da un piano di appoggio sorretto da tre gambi. I gambi sono posti ai vertici del piano, due hanno forma triangolare ed il terzo una forma composita come attestato dai disegni e dalle foto del modello allegati. La forma complessiva del TAVOLO COMPONIBILE è dunque complessa, grazie alla presenza dei gambi descritti. La particolare forma triangolare (piano di appoggio e gambi) del TAVOLO COMPONIBILE^ è stata studiata per permettere TRE FORME DI AGGREGAZIONE ELEMENTARI. Infatti l'unità minima TAVOLO COM-PONIBILE è studiata in modo tale da poter generare, accostando otto TAVOLI COMPONIBILI un ottagono, un pentagono aggregandone cinque, o una forma lineare, come mostrato nelle tavole disegnate e nelle foto del modello da me costruito. Queste tre forme di AGGREGAZIONE ELEMENTARI possono a loro volta COMBINARSI IN FORMA COMPOSITA accostando una parte LINEARE ad un' altra attraverso una porzione OTTAGONALE o PENTAGONALE, e permettendo alle più forme lineari di poter ruotare tra loro con vari angoli: questo grazie alla particolare forma del TAVOLO COMPONIBILE come attestato dalla documentazione grafica allegata. Si può ottenere dunque un QUADRATO, un RETTANGOLO IN FORMA COMPOSITA e così via. E' inoltre possibile sovrapporre più tavoli, per occupar meno posto quando non vengono usati e sono riposti. The MODULAR TABLE has as its main shape a particular triangle composed of a support surface supported by three stems. The stems are placed at the top of the top, two have a triangular shape and the third a composite shape as evidenced by the attached drawings and photos of the model. The overall shape of the MODULAR TABLE is therefore complex, thanks to the presence of the stems described. The particular triangular shape (support surface and stems) of the COMPONIBLE TABLE ^ has been designed to allow THREE ELEMENTARY FORMS OF AGGREGATION. In fact the minimum unit COM-PONIBILE TABLE is designed in such a way as to be able to generate, by combining eight MODULAR TABLES, an octagon, a pentagon by aggregating five, or a linear shape, as shown in the drawings and photos of the model I built. These three forms of ELEMENTARY AGGREGATION can in turn COMBINE IN COMPOSITE FORM by approaching a LINEAR part to another through an OCTAGONAL or PENTAGONAL portion, and allowing the most linear forms to be able to rotate each other at various angles: this thanks to the particular shape of the MODULAR TABLE as attested by the attached graphic documentation. It is therefore possible to obtain a SQUARE, a RECTANGLE IN COMPOSITE FORM and so on. It is also possible to stack more tables, to take up less space when they are not used and are stored.

RIVENDICAZIONI : CLAIMS:

1) Il TAVOLO COMPONIBILE ha come forma principale un particolare triangolo composto da un piano di appoggio sorretto da gambi. 1) The MODULAR TABLE has as its main shape a particular triangle composed of a support surface supported by stems.

2) Accostando otto TAVOLI COMPONIBILI si può ottenere un tavolo con un piano di appoggio continuo con forma OTTAGONA-LE (AGGREGAZIONE ELEMENTARE A). 2) By combining eight MODULAR TABLES you can obtain a table with a continuous support surface with OCTAGON-LE shape (ELEMENTARY AGGREGATION A).

3) Accostando cinque TAVOLI COMPONIBILI si può ottenere un tavolo con un piano di appoggio continuo con forma PENTAGO 3) By combining five MODULAR TABLES you can obtain a table with a continuous support surface with PENTAGO shape

Claims

ELEMENTARY AGGREGATION. In fact the minimum unit COM-PONIBILE TABLE is designed in such a way as to be able to generate, by combining eight MODULAR TABLES, an octagon, a pentagon by aggregating five, or a linear shape, as shown in the drawings and photos of the model I built. These three forms of ELEMENTARY AGGREGATION can in turn COMBINE IN COMPOSITE FORM by approaching a LINEAR part to another through an OCTAGONAL or PENTAGONAL portion, and allowing the most linear forms to be able to rotate each other at various angles: this thanks to the particular shape of the MODULAR TABLE as attested by the attached graphic documentation. It is therefore possible to obtain a SQUARE, a RECTANGLE IN COMPOSITE FORM and so on. It is also possible to stack more tables, to take up less space when they are not used and are stored. CLAIMS: 1) The MODULAR TABLE has as its main shape a particular triangle composed of a support surface supported by stems.

2) By combining eight MODULAR TABLES you can obtain a table with a continuous support surface with OCTAGON-LE shape (ELEMENTARY AGGREGATION A).

3) By combining five MODULAR TABLES, it is possible to obtain a table with a continuous support surface with PENTAGONAL shape (ELEMENTARY AGGREGATION B).

4) By combining several MODULAR TABLES, it is possible to obtain a table with a continuous support surface with a LINEAR shape, similar to the usual common tables (ELEMENTARY AGGREGATION C).

5) By combining several MODULAR TABLES, it is possible to obtain tables with continuous support surfaces with many COMPO-SITE SHAPES. By combining several ELEMENTARY AGGREGATIONS described in points 2), 3), 4), various COMPO-SITE SHAPES can be obtained.

6) By stacking several MODULAR TABLES, it is possible to optimize the dimensions of the tables when they are stored and not used.